polycount

When the hyperplane arrangement is degenerate, i.e. not in general position,
the number of distinct cells can be checked against the formula of
Alexanderson and Wetzel (1981).

Nonparametric maximum likelihood estimation methods
for random coefficient binary response models and some related
functionality for sequential processing of hyperplane arrangements.
See J. Gu and R. Koenker (2020) <DOI:10.1080/01621459.2020.1802284>.

Roger Koenker

RCBR

Random Coefficient Binary Response Estimation

Jiaying Gu

polycount function

<dl><dt>A</dt>
<dd>is a n by m matrix of hyperplane slope coefficients</dd>
<dt>b</dt>
<dd>is an n vector of hyperplane intercept coefficients</dd>
<dt>maxints</dt>
<dd>is maximum number of lines allowed to cross at the same vertex</dd></dl>

Arguments

Check Cell Count  for degenerate hyperplane arrangements — polycount

<dl>

<dt>A</dt>
<dd>is a n by m matrix of hyperplane slope coefficients</dd>


<dt>b</dt>
<dd>is an n vector of hyperplane intercept coefficients</dd>


<dt>maxints</dt>
<dd>is maximum number of lines allowed to cross at the same vertex</dd>

</dl>

polycount: Check Cell Count for degenerate hyperplane arrangements

Description

Usage

Value

Arguments

References